As explained under the fourth step (pp. 138-143), the terminal date may be
found by calculation. The above direction, however, refers to the actual
finding of the terminal dates in the texts; that is, where to look for
them. It may be said at the outset in this connection that terminal dates
in the great majority of cases follow immediately the numbers which lead to
them. Indeed, the connection between distance numbers and their
corresponding terminal dates is far closer than between distance numbers
and their corresponding starting points. This probably results from the
fact that the closing dates of Maya periods were of far more importance
than their opening dates. Time was measured by elapsed periods and recorded
in terms of the ending days of such periods. The great emphasis on the
closing date of a period in comparison with its opening date probably
caused the suppression and omission of the date 4 Ahau 8 Cumhu, the
starting point of Maya chronology, in all Initial Series. To the same cause
also may probably be attributed the great uniformity in the positions of
almost all terminal dates, i.e., immediately after the numbers leading to
them.
We may formulate, therefore, the following general rule, which the student
will do well to apply in every case, since exceptions to it are very rare:
_Rule._ The terminal date reached by a number or series almost invariably
follows immediately the last term of the number or series leading to it.
{152}
This applies equally to all terminal dates, whether in Initial Series,
Secondary Series, Calendar-round dating or Period-ending dating, though in
the case of Initial Series a peculiar division or partition of the terminal
date is to be noted.
Public-domain text, read in full here on John Shaqi.
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